2002
DOI: 10.1088/0953-8984/14/6/320
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Specific heat of MgB2in a one- and a two-band model from first-principles calculations

Abstract: The heat capacity anomaly at the transition to superconductivity of the layered superconductor MgB 2 is compared to first-principles calculations with the Coulomb repulsion, µ * , as the only parameter which is fixed to give the measured T c . We solve the Eliashberg equations for both an isotropic one-band and a two-band model with different superconducting gaps on the π-band and σ-band Fermi surfaces. The agreement with experiments is considerably better for the two-band model than for the one-band model.

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Cited by 301 publications
(404 citation statements)
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“…It is of considerable interest to compare these renormalized BCS results with those from full Eliashberg calculations based on the α 2 ij F (ω) spectra given in Ref. [21]. Very similar values of the parameters can also be found in Ref.…”
Section: Rbcs At T=0 For Mgb2supporting
confidence: 55%
“…It is of considerable interest to compare these renormalized BCS results with those from full Eliashberg calculations based on the α 2 ij F (ω) spectra given in Ref. [21]. Very similar values of the parameters can also be found in Ref.…”
Section: Rbcs At T=0 For Mgb2supporting
confidence: 55%
“…The London equation for a two-gap superconductor is given by 34 we obtain λ L (0) ≈170 nm, consistent with the measured value of λ ab (0) =200±30 nm. The calculated λ L (T ) is shown as the blue curve in Fig.…”
Section: λ and Hc From The Two-band Modelsupporting
confidence: 88%
“…In the following I will refer to the paper of A.F.Goncharov [5] because in there are present both measurement of the variation of critical temperature and of phonon mode by means of Raman measurement, with the pressure and so I mainly refer to these experimental data. In fact only in this work there are all input parameters necessary to my model.Let us start from the generalization of the Eliashberg theory [7,8] for systems with two bands [9], that has already been used with success to study the MgB 2 and related systems [10,11,12,13,14,15]. To obtain the gaps and the critical temperature within the s-wave, two-band Eliashberg model one has to solve four coupled integral equations for the gaps ∆ i (iω n ) and the renormalization functions Z i (iω n ):…”
mentioning
confidence: 99%
“…with [10,11] λ σσ (0) = 1.017, λ ππ (0)=0.448, λ σπ (0)=0.213 and λ πσ (0)=0.155. At the end, in this approximate model of electron-phonon coupling constants only λ σσ and λ πσ change with the pressure.…”
mentioning
confidence: 99%
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